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Statistical models for SAR amplitude data: A unified vision through Mellin transform and Meijer functions

机译:SAR振幅数据的统计模型:通过Mellin变换和Meijer函数的统一视觉

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In the past years, many distributions have been proposed to model SAR images. In previous works, it has been shown that Mellin transform is a powerful tool to analyse random variable products: when speckle is modelled by a Gamma distribution, and when texture can be modelled by a “classical” distribution, Mellin convolution provides analytical expressions of SAR image distribution so that parameter estimations can be processed [13], [11]. In this paper we focus on the product of probability density functions, and more specifically on the Inverse Generalized Gaussian distribution [10]. This approach has been validated in SAR image processing by Frery et al. [7]. We show that the Mellin statistics framework can provide some enlightments about this probability density function family, and can clearly link the Mellin convolution pdf family and the product pdf family. Finally, it will be shown that the Meijer functions give a unified framework for many SAR distributions so that quantitative comparisons between pdf can be achieved.
机译:在过去的几年中,已经提出了许多分布来对SAR图像进行建模。在以前的工作中,已经表明,梅林变换是分析随机变量乘积的强大工具:当通过Gamma分布对斑点进行建模,而通过“经典”分布对纹理进行建模时,梅林卷积可提供SAR的解析表达式图像分布,以便可以处理参数估计[13],[11]。在本文中,我们着重于概率密度函数的乘积,更具体地说,是针对广义高斯逆分布[10]。此方法已在Frery等人的SAR图像处理中得到验证。 [7]。我们表明,Mellin统计框架可以为该概率密度函数族提供一些启示,并且可以清楚地将Mellin卷积pdf系列和乘积pdf系列链接在一​​起。最后,将显示Meijer函数为许多SAR分布提供了一个统一的框架,从而可以实现pdf之间的定量比较。

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